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- W2964003746 abstract "We consider a random Gaussian ensemble of Laplace eigenfunctions on the 3D torus, and investigate the 1-dimensional Hausdorff measure (`length') of nodal intersections against a smooth 2-dimensional toral sub-manifold (`surface'). The expected length is universally proportional to the area of the reference surface, times the wavenumber, independent of the geometry. For surfaces contained in a plane, we give an upper bound for the nodal intersection length variance, depending on the arithmetic properties of the plane. The bound is established via estimates on the number of lattice points in specific regions of the sphere." @default.
- W2964003746 created "2019-07-30" @default.
- W2964003746 creator A5039191809 @default.
- W2964003746 date "2019-07-22" @default.
- W2964003746 modified "2023-09-27" @default.
- W2964003746 title "Restriction of 3D arithmetic Laplace eigenfunctions to a plane" @default.
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